How do you write the product of two numbers?

If you are asked to work out the product of two or more numbers, then you need to multiply the numbers together. If you are asked to find the sum of two or more numbers, then you need to add the numbers together. Below, we will work through several examples together. “Product” means multiply.

When you are multiplying 2 numbers together and you get an answer of zero What has to be true about one of the numbers?

It does not act like the other numbers, positive or negative. One of zero’s special properties is the multiplication property. This property states that the answer to any multiplication problem with a zero is always zero.

What is a product of two whole numbers?

The product of two whole numbers is zero.

Is the product of two numbers always a common multiple of numbers?

3 Answers By Expert Tutors The Least Common Multiple of two numbers is the product of the two numbers only when they are relatively prime.

What are the factors of 1 000?

All the numbers in the product are factors. Hence, the factors of 1000 are 1, 2, 4, 5, 8, 10, 20, 25, 40, 50, 100, 125, 250, 500 and 1000.

What is the product of whole number and zero?

If the products of two whole numbers are zero, then it means that either one of them is zero or both of them are zero. Any numbers multiply by zero become zero and gives the product 0 or both the number may be 0.

When the product of two number is 1 each of the number is the of the other?

Answer: when the product of two numbers is 1, each of the number is the multiplicative inverse of the other.

What are the possibilities of 1 million without a number?

The possibilities are without number! There are two numbers which, when multiplied together, result in 1,000,000. They are 15625 and 64. If you factorize the number 1,000,000 using primes, you will find that 1,000,000 can be divided by the number 2 a total of 6 times. Then 2^6 equals 64.

How do you multiply two numbers that do not end with zero?

Also, in order to have two different numbers that do not end with zero, you need to avoid any multiples of 10. So you want to avoid any multiplication processes that involves 5×2. You might notice that 10^9 is the same as (5×2)^9, which is technically the same as (2^9) and (5^9).

How do you choose two numbers that multiply to N?

Now choosing two numbers that multiply to n is equivalent to dividing these prime factors into two sets. For example, I could have the first set contain five 2’s and four 5’s, and the other contain four 2’s and five 5’s. Then my two factors would be a = 2^5 * 5^4, b = 2^4 * 5^5. Note that a number ends in zero when it is divisible by 10.

What is the greatest common factor of 1 000 000 and 10?

Well, 1, 000, 000 = 10 6, and 10 = 2 ∗ 5. So your best bet is 1, 000, 000 = 2 6 ∗ 5 6 — no zero at the end of the factors. If you want decimal expansions of the factors, go ahead with your pocket calculator, or do it by hand.